Accession Number : AD0679513
Title : EQUATIONS OF THE CYCLICALLY SYMMETRICAL HEAT-STRESSED STATE OF SHELLS OF REVOLUTION OF VARIABLE RIGIDITY,
Corporate Author : FOREIGN TECHNOLOGY DIV WRIGHT-PATTERSON AFB OHIO
Personal Author(s) : Girigorenko,Ya. M.
Report Date : 16 APR 1968
Pagination or Media Count : 13
Abstract : The author considers the strain of closed elastic shells of revolution with rigidity varying along the meridian under the action of a surface load and nonuniform heating, the shells being assumed to be cyclically symmetrical. On the basis of the linear theory for the kth harmonic (k = or > 2), the differential equations of the problem are proposed in the form of a normal eighth-order system of the kind dy/ds = Ay + f, where y(s) is a vector containing four static and four strain resolving functions; f(s) is a vector, the eight components of which depend on the load and the temperature field; A(s) is a matrix of order 8 x 8, s is the meridional coordinate. Expressions are given for the elements of A and the components of f. The components of the displacements are presented in algebraic form in terms of the strain functions occurring in y, and it is shown how the kinematic boundary conditions may be expressed in terms of the latter.
Descriptors : (*ELASTIC SHELLS, *DEFORMATION), (*THERMAL STRESSES, ELASTIC SHELLS), CYLINDRICAL BODIES, STRAIN(MECHANICS), DIFFERENTIAL EQUATIONS, LOADS(FORCES), STABILITY, USSR
Subject Categories : Mechanics
Distribution Statement : APPROVED FOR PUBLIC RELEASE